Kang‐Le Wang - Concepedia

Author

Kang‐Le Wang

Henan Polytechnic University ORCID

Also Known As

KANG-LE WANG, KANGLE WANG, Kang-Le Wang, Kang-le Wang, KangLe Wang, Kangle Wang, Kang‐Le Wang

Publications

2.1K

Citations

H-Index

Concepts

All Affiliations

Henan Polytechnic University Xidian University

About

Kang‐Le Wang is an author at Henan Polytechnic University specializing in engineering, numerical analysis, and physics.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	17	23	675
2	Applied Physics	2	2	59
3	Natural Sciences	1	1	16
4	Civil Engineering	1	1	41
5	Geography	1	1	14

Kang‐Le Wang

Publications

1.9K

Citations

H-Index

Page 1

	Year	Citations
A REMARK ON WANG’S FRACTAL VARIATIONAL PRINCIPLE Kang‐Le Wang, Chun‐Hui He Fractals Topological DynamicFractal TimeFractal SpaceFunctional AnalysisSemi-inverse Method	2019	142
PHYSICAL INSIGHT OF LOCAL FRACTIONAL CALCULUS AND ITS APPLICATION TO FRACTIONAL KDV–BURGERS–KURAMOTO EQUATION Kang‐Le Wang, Kang‐Jia Wang, Chun‐Hui He Fractals Numerical AnalysisFractional-order SystemApproximate Analytical SolutionFractional StochasticsPhysical Understanding	2019	119
He's frequency formulation for fractal nonlinear oscillator arising in a microgravity space Kang‐Le Wang Numerical Methods for Partial Differential Equations EngineeringMechanicsMechanical EngineeringFractal Nonlinear OscillatorMicrogravity Condition	2020	81
A modification of the reduced differential transform method for fractional calculus Kang‐Le Wang, Kang‐Jia Wang Thermal Science Numerical AnalysisHeat Transfer ProcessEngineeringThermal EngineeringNumerical Examples	2018	62
He’s fractional derivative and its application for fractional Fornberg-Whitham equation Kang‐Le Wang, Sanyang Liu Thermal Science Fractional-order SystemFractional Complex TransformFractal ProcessS Fractional DerivativeFractional Stochastics	2016	56
Exact travelling wave solution for the local fractional Camassa-Holm-Kadomtsev-Petviashvili equation Kang‐Le Wang Alexandria Engineering Journal Exact Travelling-wave SolutionFractional-order SystemNonlinear Wave PropagationOscillation TheoryWave Motion	2022	56
A FRACTAL VARIATIONAL PRINCIPLE FOR THE TELEGRAPH EQUATION WITH FRACTAL DERIVATIVES Kang‐Le Wang, Shao‐Wen Yao, Yanping Liu, Fractals Numerical AnalysisFractal DerivativesFractal Variational PrincipleOscillation TheoryNonlinear Hyperbolic Problem	2020	54
A new fractal model for the soliton motion in a microgravity space Kang‐Le Wang International Journal of Numerical Methods for Heat &amp Fluid Flow EngineeringPhysicsFractal ModelFluid MechanicsHydrodynamics	2020	53
A new Sumudu transform iterative method for time-fractional Cauchy reaction–diffusion equation Kang‐Le Wang, Sanyang Liu SpringerPlus	2016	46
Fractal soliton solutions for the fractal-fractional shallow water wave equation arising in ocean engineering Kang‐Le Wang, Chun-Fu Wei Alexandria Engineering Journal Nonlinear Ocean WavesFractal Soliton SolutionsTsunami PredictionEngineeringFractional-order System	2022	42

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